Point P on the directed line segment from A to B will have x and y coordinates that are two-thirds of the length of the line segment from A to B. (-1,2).
Any one of a group of integers that are used to define where a point is on a surface, on a line, or in space. coordinates in terms of latitude and longitude.
It is given that, P is Two-thirds the length of the line segment from A to B and the coordinates of the points are A = (9,-8) B = (-6,7).
We have to find the x- and y- coordinates of point P on the directed line segment from A to B
P is a line that divides the line segment from A to B in half.
AP = (2/3) AB
BP = (1/3) AB
We shall subtract two times as much length from AB as there is to A.
x=(m/m+n)(x₂-x₁)+x₁
y=(m/m+n)(y₂-y₁)+y₁
For m=2 and n=1 the value of x and y is,
x=(2/2+1)(-6-9)+9
x=-1
y=(2/2+1)(7-(-8))+(-8)
y=2
Thus, point P on the directed linesegment from A to B will have x and y coordinates that are two-thirds of the length of the line segment from A to B. (-1,2).
Learn more about the coordinates here,
brainly.com/question/27749090
#SPJ6
Answer:
4,-3
Step-by-step explanation:
Jim must get ≥ 78 score to maintain his average ≥ 90 .
Every thing has a central tendency , Average is one of the measure of Central Tendency.
It is the mean of all the given numbers and is determined by summing all the numbers or data and then dividing by the total number of data.
It is given that
Jim has gotten scores of 99 and 93 on his first two tests.
He has to maintain an average of 90 or greater
The third test score = ?
Average = (99+93+x)/3
90≤ (99+93+x)/3
270 ≤ (99+93+x)
270 ≤ 192 + x
Therefore x ≥ 78
Jim must get ≥ 78 score to maintain his average ≥ 90 .
To know more about Average
#SPJ2
Answer:
Step-by-step explanation:
The perpendicular bisectors and angle bisectors are alike in one manners that they both divide the entities they are drawn at.
Perpendicular bisector bisect the sides of triangle in two equal halves and angle bisectors divides the angles to which they are drawn in two equal halves.
The difference is that ,
the point at which perpendicular bisectors meet, is the center of circumcircle which is drawn through the vertices of triangle
the point at which angle bisectors are met, is called the incenter , and is the center of incircle inscribed in a triangle touching its three sides.
A. -12(-3/4)
B. -13(3/4)
C. -12- 3/4
D. -12 + 3/4
The expression (3)(4)(-3/4) is equivalent to -9.
None of the given options is correct.
Given information:
The expression is (3) (4) (-3/4).
Multiplying 3, 4, and -3/4, we get:
(3)(4)(-3/4),
Simplify the parenthesis,
= 12(-3/4)
Multiplying,
= -36/4
Divide -36 by 4, and we get,
= -9
Therefore, the expression is equivalent to:-9
To learn more about the PEMDAS;
#SPJ1
Y= 1/2x + 1
Plot all ordered pairs for the values in the domain.
D: { -8,-4,0,2,6}
A graph of the linear function y = 1/2(x) + 1 is shown in the image attached below.
In Mathematics and Geometry, the slope-intercept form of the equation of a straight line is given by this mathematical equation;
y = mx + b
Where:
Since the given linear function y = 1/2(x) + 1 is in slope-intercept form, we would start by plotting the y-intercept:
y = 1/2(x) + 1
y = 1/2(0) + 1
y = 1 ⇒ (0, 1)
y = 1/2(-8) + 1
y = 1 ⇒ (-8, -3)
y = 1/2(-4) + 1
y = 1 ⇒ (-4, -1)
y = 1/2(2) + 1
y = 1 ⇒ (2, 2)
y = 1/2(6) + 1
y = 1 ⇒ (6, 4)
Next, we would use an online graphing tool to plot the given linear function for the values in its domain { -8,-4,0,2,6} using table, as shown in the graph attached below.
Read more on a graph here: brainly.com/question/4546414
#SPJ3
To plot the ordered pairs for the given domain of a linear function, substitute each value of x into the equation and solve for y.
To plot the ordered pairs for the values in the given domain, we substitute each value of x into the equation and solve for y. Let's do that for each value in the domain:
The ordered pairs for the given domain are (-8, -3), (-4, -1), (0, 1), (2, 2), and (6, 4).
#SPJ12
Order the lines from the steepest slope to the least steel slope
Answer:
B, A, C, D
Step-by-step explanation:
rise over run
slope: the ratio of the change in the dependent values (outputs) to the change in the independent values (inputs) between two points on a line
Answer:
Step-by-step explanation: